Edexcel A-Level Chemistry Paper 1, June 2025: Question 9
11 marks · Medium difficulty · Practical Techniques and Data Analysis
Analyse titration data for the reaction between acidified potassium manganate(VII) and hydrogen peroxide in hand sanitiser to determine mass percentage and experimental uncertainties.
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Analysis of Hydrogen Peroxide in Hand Sanitiser via Redox Titration
Core practical skills, quantitative redox chemistry, and measurement uncertainties:
- Completing titration tables and identifying concordant titres (within ±0.10 cm³ of each other) to calculate a valid mean.
- Self-indicating redox endpoints for potassium manganate(VII) ( MnO₄⁻ ) titrations.
- Multi-step quantitative calculation involving dilution factors, molar stoichiometry (5:2 ratio), density ( mass = density × volume ), and mass percentages.
- Calculating apparatus percentage uncertainties, distinguishing between single-reading instruments (pipette) and dual-reading instruments (burette).
Part (a): Completing the Titration Results Table
Completing missing burette readings and titres (1 Mark)
| Titration number | 1 | 2 | 3 | 4 |
|---|---|---|---|---|
| Final burette reading / cm³ | 15.90 | 24.00 | 15.30 | 25.00 |
| Initial burette reading / cm³ | 0.00 | 8.45 | 0.05 | 9.35 |
| Titre / cm³ | 15.90 | 15.55 | 15.25 | 15.65 |
✅ Correct Values
- Titre 3: 15.30 − 0.05 = 15.25 cm³
- Initial reading 4: 25.00 − 15.65 = 9.35 cm³
🧠 Exam Technique
Always record burette readings to two decimal places, where the second digit is either a 0 or a 5 (e.g., 9.35 , not 9.4 ). Both values must be correct to secure the single mark.
Part (b): Determining the Mean Titre
Selecting concordant values for averaging (1 Mark)
✅ Correct Answer
The value was calculated by taking the mean (or average) of the concordant titres (Titres 2 and 4).
Mean = (15.55 + 15.65) / 2 = 15.60 cm³
❌ Common Errors
- Stating that all four titrations were averaged: (15.90 + 15.55 + 15.25 + 15.65) / 4 = 15.59 cm³ . This loses the mark.
- Failing to mention the word concordant or omitting which specific titres were used.
💡 Key Knowledge: Concordancy Rules
Concordant titres are within ±0.10 cm³ of each other. Here, Titre 2 ( 15.55 cm³ ) and Titre 4 ( 15.65 cm³ ) differ by exactly 0.10 cm³. Titre 1 is a rough/trial titration (15.90 cm³) and Titre 3 (15.25 cm³) is non-concordant.
Part (c): End-Point Colour Change
Potassium manganate(VII) self-indicating redox endpoint (2 Marks)
Equation: 2MnO₄⁻ + 5H₂O₂ + 6H⁺ → 2Mn²⁺ + 5O₂ + 8H₂O
✅ Correct Colours
- From: colourless
- To: (pale) pink
🧠 What Is in the Flask?
The acidified H₂O₂ solution is in the conical flask (colourless). The purple KMnO₄ solution is added from the burette.
During titration, MnO₄⁻ is immediately reduced to colourless Mn²⁺ . At the end-point, one drop of excess MnO₄⁻ imparts a persistent pale pink tint.
❌ Examiner Trap
Do NOT write "purple", "dark pink", or "red" for the final colour. The end-point is reached at the first permanent trace of unreacted manganate(VII), which appears pale pink. Purple indicates significant over-titration.
Part (d): Multi-Step Quantitative Titration Calculation
Deducing whether H₂O₂ concentration satisfies WHO guidelines (5 Marks)
📐 Step-by-Step Calculation
1 Moles of KMnO₄ used in titration:
n(KMnO₄) = c × V = 0.0200 mol dm⁻³ × (15.60 / 1000) dm³ = 3.12 × 10⁻⁴ mol
2 Moles of H₂O₂ in 25.00 cm³ diluted sample:
From the balanced equation, ratio is 2 MnO₄⁻ : 5 H₂O₂ .
n(H₂O₂ in 25.0 cm³) = (3.12 × 10⁻⁴ ÷ 2) × 5 = 7.80 × 10⁻⁴ mol
3 Moles of H₂O₂ in full 250.0 cm³ volumetric flask:
The 25.00 cm³ sample was taken from 250.0 cm³ (dilution factor = 250 / 25.0 = 10).
n(H₂O₂ in 250 cm³) = 7.80 × 10⁻⁴ × 10 = 7.80 × 10⁻³ mol
This is the total amount of H₂O₂ in the original 10.00 cm³ sanitiser sample.
4 Mass of H₂O₂ in sanitiser:
Molar mass of H₂O₂ = (2 × 1.0) + (2 × 16.0) = 34.0 g mol⁻¹
Mass of H₂O₂ = 7.80 × 10⁻³ mol × 34.0 g mol⁻¹ = 0.2652 g
5 Mass of hand sanitiser and percentage by mass:
Mass of sanitiser = density × volume = 0.82 g cm⁻³ × 10.00 cm³ = 8.20 g
% by mass = (0.2652 g / 8.20 g) × 100 = 3.23% (or 3.2%)
Conclusion: 3.23% lies between 3.0% and 6.0%, so it is within World Health Organization guidelines.
❌ Common Calculation Traps
- Inverting the mole ratio: Multiplying by 2/5 instead of 5/2.
- Forgetting the density: Dividing by 10.0 g instead of 8.20 g. Volume must be converted to mass using density ( mass = d × V ).
- Missing conclusion: Forgetting to state whether the calculated percentage is within the 3.0%–6.0% range.
🧠 Significant Figures
Density is provided to 2 SF (0.82 g cm⁻³), so the final percentage is best quoted to 2 or 3 SF ( 3.2% or 3.23% ). The mark scheme accepts TE (transferred errors) throughout, but strictly penalises answers rounded to 1 SF.
Part (e): Percentage Uncertainties
Pipette vs. Burette percentage error calculation (2 Marks)
📐 Pipette Uncertainty (1 Mark)
A volumetric pipette is a single-delivery piece of apparatus (involves one reading):
% uncertainty = (0.04 / 25.00) × 100 = (±) 0.16%
📐 Burette Uncertainty (1 Mark)
A titre is obtained by taking two readings (initial and final), so total uncertainty is doubled:
% uncertainty = (2 × 0.05 / 15.55) × 100 = (±) 0.643% (or 0.64%)
❌ Critical Distinction: 1 vs 2 Readings
A very common lost mark occurs in the burette calculation when students forget to multiply by 2:
(0.05 / 15.55) × 100 = 0.32% ❌ Incorrect! Titres always require two readings.
(2 × 0.05 / 15.55) × 100 = 0.64% ✅ Correct!
Topics
Physical Chemistry · Topic 3: Redox I · Topic 5: Formulae, Equations and Amounts of Substance
Question and mark scheme from the Edexcel A-Level Chemistry examination, Paper 1, June 2025. QuestionVault is an independent revision resource; questions remain the copyright of the awarding body.